Satake Compactification and Extension of Holomorphic Mappings.
Satake compactifications.
Scalar-flat Kähler metrics with SU (2) symmetry.
Scalar-flat Kähler surfaces of all genera.
Scattering monodromy and the A 1 singularity
We present the notion of scattering monodromy for a two degree of freedom hyperbolic oscillator and apply this idea to determine the Picard-Lefschetz monodromy of the isolated singular point of a quadratic function of two complex variables.
Schatten class Toeplitz operators on weighted Bergman spaces of the unit ball.
Schatten class weighted composition operators on Bergman spaces of bounded strongly pseudoconvex domains
We characterize the Schatten class weighted composition operators on Bergman spaces of bounded strongly pseudoconvex domains in terms of the Berezin transform.
Schlichte Linearkombinationen holomorpher Funktionen aus H (D).
Schottky-Landau growth estimates for s-normal families of holomorphic mappings.
Schwarz Reflection Principle, Boundary Regularity and Compactness for -Complex Curves
We establish the Schwarz Reflection Principle for -complex discs attached to a real analytic -totally real submanifold of an almost complex manifold with real analytic . We also prove the precise boundary regularity and derive the precise convergence in Gromov compactness theorem in -classes.
Schwarz-type lemmas for solutions of -inequalities and complete hyperbolicity of almost complex manifolds
The definition of the Kobayashi-Royden pseudo-metric for almost complex manifolds is similar to its definition for complex manifolds. We study the question of completeness of some domains for this metric. In particular, we study the completeness of the complement of submanifolds of co-dimension 1 or 2. The paper includes a discussion, with proofs, of basic facts in the theory of pseudo-holomorphic discs.
Second order differential subordinations of holomorphic mappings on bounded convex balanced domains in .
Secondary characteristic classes and intermediate Jacobians.
Section spaces of real analytic vector bundles and a theorem of Grothendieck and Poly
The structure of the section space of a real analytic vector bundle on a real analytic manifold X is studied. This is used to improve a result of Grothendieck and Poly on the zero spaces of elliptic operators and to extend a result of Domański and the author on the non-existence of bases to the present case.
Segre Families and Real Hypersurfaces.
Seiberg Witten invariants and uniformizations.
Seiberg-Witten invariants and pseudo-holomorphic subvarieties for self-dual, harmonic 2-forms.
Seiberg-Witten invariants and surface singularities.
Seifert n-Manifolds.
Self-dual magnetic monopoles and generalizations of holomorphic functions